indicial admittance

简明释义

过渡导纳

英英释义

例句

1.The engineer calculated the indicial admittance to determine how the system reacts to sudden changes.

工程师计算了指示性导纳以确定系统如何对突然变化作出反应。

2.The research focused on improving the indicial admittance for better energy efficiency.

该研究专注于改善指示性导纳以提高能效。

3.In control theory, indicial admittance plays a crucial role in understanding system stability.

在控制理论中，指示性导纳在理解系统稳定性方面起着至关重要的作用。

4.The indicial admittance can be derived from the system's transfer function.

可以从系统的传递函数中推导出指示性导纳。

5.By analyzing the indicial admittance, we can predict the system's behavior under various conditions.

通过分析指示性导纳，我们可以预测系统在不同条件下的行为。

作文

In the realm of engineering and physics, understanding complex systems often requires the use of mathematical tools and concepts. One such concept that plays a crucial role in system analysis is indicial admittance. This term is primarily used in the context of control systems and signal processing, where it describes how a system responds to various inputs over time. To grasp the significance of indicial admittance, we must first break down its components. 'Indicial' refers to the use of indices or indicators, particularly in relation to time-dependent behavior. 'Admittance', on the other hand, is a measure of how readily a system allows the flow of energy or signals in response to applied forces or inputs.When engineers design systems, they often need to predict how these systems will behave under certain conditions. The concept of indicial admittance provides a framework for analyzing the dynamic response of systems to step inputs, which are sudden changes in input values. By utilizing this concept, engineers can create models that help in understanding the transient and steady-state behaviors of systems.For instance, consider an electrical circuit consisting of resistors and capacitors. When a voltage is suddenly applied, the current does not instantaneously reach its maximum value; instead, it follows a specific trajectory defined by the circuit's parameters. The indicial admittance of this circuit can be represented mathematically, allowing engineers to predict how quickly the circuit will respond to the change in voltage. This understanding is crucial for designing circuits that require precise timing and performance.Moreover, indicial admittance is not limited to electrical systems alone. It can also be applied to mechanical systems, such as those found in robotics or aerospace engineering. In these fields, understanding how a system reacts to forces—whether they come from motors, gravity, or other sources—is essential for ensuring stability and efficiency. By analyzing the indicial admittance of a robotic arm, for example, engineers can optimize its movements to achieve smoother and more accurate operations.The importance of indicial admittance extends beyond theoretical applications; it has practical implications in various industries. In automotive engineering, for instance, understanding the indicial admittance of suspension systems can lead to better ride quality and handling characteristics. Similarly, in civil engineering, analyzing the indicial admittance of structures can help predict how buildings will respond to environmental forces like wind or earthquakes, contributing to safer designs.In conclusion, the concept of indicial admittance serves as a vital tool in the analysis and design of dynamic systems across multiple disciplines. By providing insights into how systems respond to changes over time, it enables engineers to create more efficient, reliable, and safe designs. As technology continues to advance, the application of indicial admittance will undoubtedly play an increasingly important role in the development of innovative solutions to complex engineering challenges.

在工程和物理的领域中，理解复杂系统通常需要使用数学工具和概念。一个在系统分析中起着关键作用的概念是指示性导纳。这个术语主要用于控制系统和信号处理的背景下，它描述了一个系统如何随时间对各种输入做出反应。要掌握指示性导纳的重要性，我们首先必须分解它的组成部分。“指示性”指的是使用索引或指示符，特别是与时间相关的行为。“导纳”则是衡量一个系统在施加力或输入时，能多容易地允许能量或信号流动的程度。当工程师设计系统时，他们常常需要预测这些系统在特定条件下的行为。指示性导纳的概念提供了一个框架，用于分析系统对阶跃输入的动态响应，阶跃输入是指输入值的突然变化。通过利用这一概念，工程师可以创建模型，帮助理解系统的瞬态和稳态行为。例如，考虑一个由电阻器和电容器组成的电路。当电压突然施加时，电流不会立即达到其最大值；相反，它遵循由电路参数定义的特定轨迹。该电路的指示性导纳可以用数学方式表示，使工程师能够预测电路对电压变化的响应速度。这种理解对于设计需要精确时序和性能的电路至关重要。此外，指示性导纳并不限于电气系统。它还可以应用于机械系统，例如在机器人技术或航空航天工程中。在这些领域，理解系统如何对来自电机、重力或其他来源的力做出反应，对于确保稳定性和效率至关重要。通过分析机器臂的指示性导纳，例如，工程师可以优化其运动，以实现更平滑和更准确的操作。指示性导纳的重要性超越了理论应用；它在各个行业中具有实际意义。在汽车工程中，例如，了解悬挂系统的指示性导纳可以导致更好的乘坐质量和操控特性。同样，在土木工程中，分析结构的指示性导纳可以帮助预测建筑物如何响应风或地震等环境力量，从而有助于更安全的设计。总之，指示性导纳的概念作为一个重要工具，在多个学科的动态系统分析和设计中发挥着至关重要的作用。通过提供关于系统如何随时间变化而响应的见解，它使工程师能够创造出更高效、更可靠和更安全的设计。随着技术的不断进步，指示性导纳的应用无疑将在开发创新解决方案以应对复杂工程挑战方面发挥越来越重要的作用。